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<h2>HL Paper 3</h2><div class="specification">
<p>Alloys containing at least 60 % copper reduce the presence of bacteria on their surface.The percentage of copper in brass, an alloy of copper and zinc, can be determined by UV-vis spectrometry.</p>
<p>A sample of brass is dissolved in concentrated nitric acid and then made up to 250.0 cm<sup>3</sup> with water before analysis.</p>
<p style="text-align: center;">Cu (s) + 4HNO<sub>3</sub> (aq) → Cu(NO<sub>3</sub>)<sub>2</sub> (aq) + 2NO<sub>2</sub> (g) + 2H<sub>2</sub>O (l)</p>
<p style="text-align: center;">3Zn (s) + 8HNO<sub>3</sub> (aq) → 3Zn(NO<sub>3</sub>)<sub>2</sub> (aq) + 2NO (g) + 4H<sub>2</sub>O (l)</p>
<p>The concentration of copper(II) ions in the resulting solution is then determined from a calibration curve, which is plotted by measuring the light absorbance of standard solutions.</p>
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"></p>
<p style="text-align: left;">You may find the following chart and diagram helpful.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
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"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline why the initial reaction should be carried out under a fume hood.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce the equation for the relationship between absorbance and concentration.</p>
<p><img 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"></p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Copper(II) ion solutions are blue. Suggest, giving your reason, a suitable wavelength of light for the analysis.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline how a solution of 0.0100 mol dm<sup>−3</sup> is obtained from a standard 1.000 mol dm<sup>−3</sup> copper(II) sulfate solution, including <strong>two</strong> essential pieces of glassware you would need.</p>
<div class="marks">[3]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The original piece of brass weighed 0.200 g. The absorbance was 0.32.</p>
<p>Calculate, showing your working, the percentage of copper by mass in the brass.</p>
<div class="marks">[3]</div>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce the appropriate number of significant figures for your answer in (e)(i).</p>
<div class="marks">[1]</div>
<div class="question_part_label">e.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Comment on the suitability of using brass of this composition for door handles in hospitals.</p>
<p>If you did not obtain an answer to (e)(i), use 70 % but this is not the correct answer.</p>
<div class="marks">[1]</div>
<div class="question_part_label">f.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest another property of brass that makes it suitable for door handles.</p>
<div class="marks">[1]</div>
<div class="question_part_label">f.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Titration is another method for analysing the solution obtained from adding brass to nitric acid.</p>
<p>Copper(II) ions are reduced to copper(I) iodide by the addition of potassium iodide solution, releasing iodine that can be titrated with sodium thiosulfate solution, Na<sub>2</sub>S<sub>2</sub>O<sub>3</sub> (aq). Copper(I) iodide is a white solid.</p>
<p style="text-align: center;">4I<sup>−</sup> (aq) + 2Cu<sup>2+</sup> (aq) → 2CuI (s) + I<sub>2</sub> (aq)</p>
<p style="text-align: center;">I<sub>2</sub> (aq) + 2S<sub>2</sub>O<sub>3</sub><sup>2−</sup> (aq) → 2I<sup>−</sup> (aq) + S<sub>4</sub>O<sub>6</sub><sup>2−</sup> (aq)</p>
<p>Suggest why the end point of the titration is difficult to determine, even with the addition of starch to turn the remaining free iodine black.</p>
<div class="marks">[1]</div>
<div class="question_part_label">g.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>NO<sub>2</sub>/NO/NO<sub>x</sub>/HNO<sub>3</sub>/gas is poisonous/toxic/irritant ✔</p>
<p> </p>
<p><em>Accept formula or name.</em></p>
<p><em>Accept “HNO<sub>3</sub> is corrosive” <strong>OR</strong> “poisonous/toxic gases produced”.</em></p>
<p><em>Accept “reaction is harmful/hazardous”.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>Slope (gradient):</em></p>
<p>40 ✔</p>
<p> </p>
<p><em>Equation:</em></p>
<p>absorbance = 40 × concentration</p>
<p><em><strong>OR</strong></em></p>
<p><em>y</em> = 40<em>x</em> ✔</p>
<p> </p>
<p><em>Accept any correct relationship for slope such as <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{1.00}}{{0.025}}">
<mfrac>
<mrow>
<mn>1.00</mn>
</mrow>
<mrow>
<mn>0.025</mn>
</mrow>
</mfrac>
</math></span>.</em></p>
<p><em>Award <strong>[2]</strong> if equation in M2 is correct.</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>orange is opposite blue «in the colour wheel»</p>
<p><em><strong>OR</strong></em></p>
<p>the complementary colour «blue» is seen/transmitted ✔</p>
<p> </p>
<p>585–647 «nm would be absorbed» ✔</p>
<p> </p>
<p><em>Accept any value or range within 550–680 «nm» for M2.</em></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>dilute 1.00 cm<sup>3</sup> «of the standard solution with water» to 100 cm<sup>3</sup></p>
<p><em><strong>OR</strong></em></p>
<p>dilute sample of standard solution «with water» 100 times ✔</p>
<p> </p>
<p>«graduated/volumetric» pipette/pipet ✔</p>
<p>volumetric flask ✔</p>
<p> </p>
<p><em>Accept any 1 : 100 ratio for M1.</em></p>
<p><em>Accept “mix 1 cm<sup>3</sup> of the standard solution with 99 cm<sup>3</sup> of water” for M1.</em></p>
<p><em>Do <strong>not</strong> accept “add 100 cm<sup>3</sup> of water to 1.00 cm<sup>3</sup> of standard solution” for M1.</em></p>
<p><em>Accept “burette/buret” for M2.</em></p>
<p><em>Accept “graduated/measuring flask” for M3 but <strong>not </strong>“graduated/measuring cylinder” or “conical/Erlenmeyer flask”.</em></p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>concentration of copper = 0.0080 «mol dm<sup>–3</sup>» ✔</p>
<p> </p>
<p>mass of copper in 250.0 cm<sup>3</sup> = «0.0080 mol dm<sup>–3</sup> × 0.2500 dm<sup>3</sup> × 63.55 g mol<sup>–1</sup> =» 0.127 «g»</p>
<p><em><strong>OR</strong></em></p>
<p>mass of brass in 1 dm<sup>3</sup> = «4 × 0.200 g =» 0.800 g <em><strong>AND </strong></em>[Cu2+] = «0.0080 mol dm<sup>–3</sup> × 63.55 g mol<sup>–1</sup> =» 0.5084 g dm<sup>–3</sup> ✔</p>
<p> </p>
<p>«% copper in this sample of brass <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" = \frac{{0.127}}{{0.200}} \times 100 = ">
<mo>=</mo>
<mfrac>
<mrow>
<mn>0.127</mn>
</mrow>
<mrow>
<mn>0.200</mn>
</mrow>
</mfrac>
<mo>×</mo>
<mn>100</mn>
<mo>=</mo>
</math></span>» 64 «%»</p>
<p><em><strong>OR</strong></em></p>
<p>«% copper in this sample of brass <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext=" = \frac{{0.5084}}{{0.800}} \times 100 = ">
<mo>=</mo>
<mfrac>
<mrow>
<mn>0.5084</mn>
</mrow>
<mrow>
<mn>0.800</mn>
</mrow>
</mfrac>
<mo>×</mo>
<mn>100</mn>
<mo>=</mo>
</math></span>» 64 «%» ✔</p>
<p> </p>
<p><em>Accept any value in range 0.0075–0.0085 «mol dm<sup>–3</sup>» for M1.</em></p>
<p><em>Accept annotation on graph for M1.</em></p>
<p><em>Award <strong>[3]</strong> for correct final answer.</em></p>
<p><em>Accept “65 «%»”.</em></p>
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>two ✔</p>
<p> </p>
<p><em>Do <strong>not</strong> apply ECF from 1(e)(i).</em></p>
<div class="question_part_label">e.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>«since it is greater than 60%» it will reduce the presence of bacteria «on door handles» ✔</p>
<div class="question_part_label">f.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>resistant to corrosion/oxidation/rusting</p>
<p><em><strong>OR</strong></em></p>
<p>low friction surface «so ideal for connected moving components» ✔</p>
<p> </p>
<p><em>Accept “hard/durable”, “«high tensile» strength”, “unreactive”, “malleable” or any reference to the appearance/colour of brass (eg “gold-like”, “looks nice” etc.).</em></p>
<p><em>Do <strong>not</strong> accept irrelevant properties, such as “high melting/boiling point”, “non-magnetic”, “good heat/electrical conductor”, “low volatility”, etc.</em></p>
<p><em>Do <strong>not</strong> accept “ductile”.</em></p>
<div class="question_part_label">f.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>precipitate/copper(I) iodide/CuI makes colour change difficult to see</p>
<p><em><strong>OR</strong></em></p>
<p>release of I<sub>2</sub>/iodine from starch-I<sub>2</sub> complex is slow so titration must be done slowly ✔</p>
<div class="question_part_label">g.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">e.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">e.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">f.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">f.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">g.</div>
</div>
<br><hr><br><div class="specification">
<p><span style="background-color: #ffffff;">Lithium has many uses.</span></p>
</div>
<div class="specification">
<p><span style="background-color: #ffffff;">The emission spectra obtained by ICP-OES for a mixture containing the isotope <sup>6</sup>Li (Li-6) and naturally occurring lithium (Li (N)) is shown.</span></p>
<p><span style="background-color: #ffffff;"><img src="data:image/png;base64,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" width="688" height="464"></span></p>
<p> </p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Identify the type of bonding in lithium hydride, using sections 8 and 29 of the data booklet.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Identify the colour of the emission spectrum of lithium using section 17 of the data booklet.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Suggest why ICP-OES does not give good quantitative results for distinguishing <sup>6</sup>Li from naturally occurring lithium.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Suggest a better method.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Lithium is obtained by electrolysis of molten lithium chloride. Calculate the time, in seconds, taken to deposit 0.694 g Li using a current of 2.00 A.</span></p>
<p style="text-align: center;"><span style="background-color: #ffffff;"><em>Q</em> (charge) = <em>I</em> (current) × <em>t</em> (time)</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Lithium has shown some superconductive properties when doped into graphene or when under high pressure. Under high pressure, however, the Meissner effect is absent.</span></p>
<p><span style="background-color: #ffffff;">Describe the Meissner effect.</span></p>
<div class="marks">[1]</div>
<div class="question_part_label">d(i).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">At very low temperatures, lithium atoms enhance the phonon binding of electrons in graphene suggesting the formation of Cooper pairs.</span></p>
<p><span style="background-color: #ffffff;">Explain how Cooper pairs are formed.</span></p>
<div class="marks">[3]</div>
<div class="question_part_label">d(ii).</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p><span style="background-color: #ffffff;">Lithium forms a crystalline lattice with the unit cell structure shown below.</span></p>
<p><span style="background-color: #ffffff;"><img src="data:image/png;base64,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" width="215" height="208"></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">X-ray diffraction shows that the length of the edge of the unit cell is 3.51 × 10<sup>−8</sup> cm.</span></span></p>
<p><span style="background-color: #ffffff;"><span style="background-color: #ffffff;">Determine the density of lithium, in g cm<sup>−3</sup>, using sections 2 and 6 of the data booklet.</span></span></p>
<div class="marks">[3]</div>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">ionic <strong>[✔]</strong></span></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">red <strong>[✔]</strong></span></p>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">emission spectra of both «<sup>6</sup>Li and natural Li» give same colour/produce same «range of» wavelengths<br><em><strong>OR</strong></em><br>they have same electron transitions/same nuclear charge <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong>Note:</strong> Accept “the spectra are almost identical”.</span></em></p>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">ICP-MS <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong>Note: </strong>Accept “MS/mass spectrometry”.</span></em></p>
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">n <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">«</span>= <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{\text{m}}}{{{{\text{M}}_{\text{r}}}}} = \frac{{0.694}}{{6.94}}">
<mfrac>
<mrow>
<mtext>m</mtext>
</mrow>
<mrow>
<mrow>
<msub>
<mrow>
<mtext>M</mtext>
</mrow>
<mrow>
<mtext>r</mtext>
</mrow>
</msub>
</mrow>
</mrow>
</mfrac>
<mo>=</mo>
<mfrac>
<mrow>
<mn>0.694</mn>
</mrow>
<mrow>
<mn>6.94</mn>
</mrow>
</mfrac>
</math></span><span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">»</span> =0.100«mol» </span></p>
<p><span style="background-color: #ffffff;"> « <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="t = \frac{{0.100{\text{mol}} \times {\text{96 500 C mo}}{{\text{l}}^{ - 1}}}}{{2.00{\text{ C }}{{\text{s}}^{ - 1}}}}">
<mi>t</mi>
<mo>=</mo>
<mfrac>
<mrow>
<mn>0.100</mn>
<mrow>
<mtext>mol</mtext>
</mrow>
<mo>×</mo>
<mrow>
<mtext>96 500 C mo</mtext>
</mrow>
<mrow>
<msup>
<mrow>
<mtext>l</mtext>
</mrow>
<mrow>
<mo>−</mo>
<mn>1</mn>
</mrow>
</msup>
</mrow>
</mrow>
<mrow>
<mn>2.00</mn>
<mrow>
<mtext> C </mtext>
</mrow>
<mrow>
<msup>
<mrow>
<mtext>s</mtext>
</mrow>
<mrow>
<mo>−</mo>
<mn>1</mn>
</mrow>
</msup>
</mrow>
</mrow>
</mfrac>
</math></span> »<br></span></p>
<p><span style="background-color: #ffffff;">4830 «s» <strong>[✔]</strong></span></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">creation of mirror image/opposing magnetic field of external field «below critical temperature/T of superconductor»<br><em><strong>OR</strong></em><br>expulsion of magnetic field from superconductor «below critical temperature/T» <strong>[✔]</strong></span></p>
<div class="question_part_label">d(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;"><em>Any three of:</em><br>positive ions/cations in lattice are attracted to passing electron <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">lattice is distorted «by this passing electron» <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">creates «local» regions of increased positive charge <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">second electron is attracted to deformation <em><strong>AND</strong> </em>a coupling occurs <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;"> </span><strong style="color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: bold;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">[✔]</strong></span></p>
<div class="question_part_label">d(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><span style="background-color: #ffffff;">mass of Li in unit cell = « <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="2 \times \frac{{6.94{\text{ g mo}}{{\text{l}}^{ - 1}}}}{{6.02 \times {{10}^{23}}{\text{ mo}}{{\text{l}}^{ - 1}}}}">
<mn>2</mn>
<mo>×</mo>
<mfrac>
<mrow>
<mn>6.94</mn>
<mrow>
<mtext> g mo</mtext>
</mrow>
<mrow>
<msup>
<mrow>
<mtext>l</mtext>
</mrow>
<mrow>
<mo>−</mo>
<mn>1</mn>
</mrow>
</msup>
</mrow>
</mrow>
<mrow>
<mn>6.02</mn>
<mo>×</mo>
<mrow>
<msup>
<mrow>
<mn>10</mn>
</mrow>
<mrow>
<mn>23</mn>
</mrow>
</msup>
</mrow>
<mrow>
<mtext> mo</mtext>
</mrow>
<mrow>
<msup>
<mrow>
<mtext>l</mtext>
</mrow>
<mrow>
<mo>−</mo>
<mn>1</mn>
</mrow>
</msup>
</mrow>
</mrow>
</mfrac>
</math></span> » 2.31 × 10<sup>–23</sup> g <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">volume of unit cell = «(3.51 <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">×</span> 10<sup>–8</sup> cm)<sup>3</sup> =» 4.32 <span style="display: inline !important;float: none;background-color: #ffffff;color: #000000;font-family: Verdana,Arial,Helvetica,sans-serif;font-size: 14px;font-style: normal;font-variant: normal;font-weight: 400;letter-spacing: normal;text-align: left;text-decoration: none;text-indent: 0px;white-space: normal;">×</span> 10<sup>–23</sup> cm<sup>3</sup> <strong>[✔]</strong></span></p>
<p><span style="background-color: #ffffff;">«density = <span class="mjpage"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="\frac{{2.31 \times {{10}^{ - 23}}{\text{ g}}}}{{4.32 \times {{10}^{ - 23}}{\text{ c}}{{\text{m}}^3}}}">
<mfrac>
<mrow>
<mn>2.31</mn>
<mo>×</mo>
<mrow>
<msup>
<mrow>
<mn>10</mn>
</mrow>
<mrow>
<mo>−</mo>
<mn>23</mn>
</mrow>
</msup>
</mrow>
<mrow>
<mtext> g</mtext>
</mrow>
</mrow>
<mrow>
<mn>4.32</mn>
<mo>×</mo>
<mrow>
<msup>
<mrow>
<mn>10</mn>
</mrow>
<mrow>
<mo>−</mo>
<mn>23</mn>
</mrow>
</msup>
</mrow>
<mrow>
<mtext> c</mtext>
</mrow>
<mrow>
<msup>
<mrow>
<mtext>m</mtext>
</mrow>
<mn>3</mn>
</msup>
</mrow>
</mrow>
</mfrac>
</math></span> =» 0.535 «g cm<sup>–3</sup>» <strong>[✔]</strong></span></p>
<p> </p>
<p><em><span style="background-color: #ffffff;"><strong>Note: </strong>Award <strong>[3]</strong> for correct final answer.</span></em></p>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
<p>Most candidates correctly identified the type of bonding and the colour of the emission spectrum of lithium.</p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most candidates correctly identified the type of bonding and the colour of the emission spectrum of lithium.</p>
<div class="question_part_label">b(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most candidates correctly identified the type of bonding and the colour of the emission spectrum of lithium, but frequently referred to the ICP-OES spectra of 6Li and naturally occurring lithium as being the same, rather than similar and thus failed to score the mark in (b)(ii). </p>
<div class="question_part_label">b(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>A better method was selected by most candidates.</p>
<div class="question_part_label">b(iii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>The calculation in was done well.</p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Candidates had some difficulty describing the Meissner effect, with several responses using the terms repelling or repulsion instead of opposing and expulsion. Correct terminology is required.</p>
<div class="question_part_label">d(i).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Poor expression was also evident in responses explaining the formation of Cooper pairs, with very few candidates scoring full marks.</p>
<div class="question_part_label">d(ii).</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>Most candidates had difficulty determining the number of atoms in lithium in a unit cell, even with a diagram provided. However, ECF marks were frequently scored.</p>
<div class="question_part_label">e.</div>
</div>
<br><hr><br>